Secant

of the transversal.

line.

Here's your Valentine's card.

Step 6 The unequivocal undertaking

Secant line looks something like that.

That's a transversal.

And we got the slope of the secant line.

So the slope of the secant

So the slope of my secant

Got even smaller, the secant

So my slope of my tangent of my secant

So its the definitive proof before they remove it.

So what is the slope going to be of the secant line?

So this is the slope of the secant line.

But I'm going to call this thing, which equals the slope of the tangent line, and it does equal the slope of the tangent line, I'm going to call this the derivative of f.

Fair enough.

But what is the slope of that tangent line?

So that is the slope of this secant

Then we're getting pretty close to the slope of the tangent line.

And then we'll be finding the slope of the tangent line.

Forgive me, but this might be the definitive proof that cinema is 50 years behind all other arts.

This is just the slope of this secant line.

All a transversal is is another line that actually intersects those two lines.

So we have a transversal that intersects the two parallel lines.

Secant BD intersects circle O at points C and D.

We know that the corresponding angle is equal to x.

So the limit as h approaches 0 of my secant slope.

However, it has not been possible to definitely establish who was responsible.

We reaffirm our unequivocal commitment to the restoration of democracy in Haiti.

And I will introduce you to a new complicated geometry term called a transversal.

But what I want to do is explore the angles of a transversal.

Then you come up in this glass elevator right near the curtain wall.

And we define that as the derivative of our function.

We now know that the derivative or the slope of the tangent

This is the slope of the tangent at any point x.

So the slope of the secant line is change in y.

You have asked the scientists of Metropolis to provide the ultimate proof of your power.

And we call that, right there, the third line that intersects the parallel lines we call a transversal line.

So let me draw that secant line.

So that's just the derivative of tangent is 1 over cosine squared.

So the limit as delta x approaches 0 of our slope of the secant

So that's just slope of the secant line, between any 2 points like that.

(c) In the ninth preambular paragraph, the words quot has played quot would be replaced by quot played quot

Recent history has given us graphic evidence of what would happen if we do.